Question
Dave and Helene had identical ice-blocks.
Dave ate 65 of his ice-block.
Helene ate more of her ice-block than Dave.
What fraction could Helene have eaten?
Worked Solution
{{{correctAnswer}}} is the only fraction greater than 65.
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
Variant 0
DifficultyLevel
606
Question
Dave and Helene had identical ice-blocks.
Dave ate 65 of his ice-block.
Helene ate more of her ice-block than Dave.
What fraction could Helene have eaten?
Worked Solution
76 is the only fraction greater than 65.
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| correctAnswer | |
Answers